Literature DB >> 12926725

Decision-theoretic designs for phase II clinical trials allowing for competing studies.

Nigel Stallard1.   

Abstract

This article describes an approach to optimal design of phase II clinical trials using Bayesian decision theory. The method proposed extends that suggested by Stallard (1998, Biometrics 54, 279-294) in which designs were obtained to maximize a gain function including the cost of drug development and the benefit from a successful therapy. Here, the approach is extended by the consideration of other potential therapies, the development of which is competing for the same limited resources. The resulting optimal designs are shown to have frequentist properties much more similar to those traditionally used in phase II trials.

Mesh:

Year:  2003        PMID: 12926725     DOI: 10.1111/1541-0420.00047

Source DB:  PubMed          Journal:  Biometrics        ISSN: 0006-341X            Impact factor:   2.571


  3 in total

Review 1.  Decision-theoretic designs for small trials and pilot studies: A review.

Authors:  Siew Wan Hee; Thomas Hamborg; Simon Day; Jason Madan; Frank Miller; Martin Posch; Sarah Zohar; Nigel Stallard
Journal:  Stat Methods Med Res       Date:  2015-06-05       Impact factor: 3.021

2.  Decision-theoretic designs for a series of trials with correlated treatment effects using the Sarmanov multivariate beta-binomial distribution.

Authors:  Siew Wan Hee; Nicholas Parsons; Nigel Stallard
Journal:  Biom J       Date:  2017-07-26       Impact factor: 2.207

Review 3.  Recent advances in methodology for clinical trials in small populations: the InSPiRe project.

Authors:  Tim Friede; Martin Posch; Sarah Zohar; Corinne Alberti; Norbert Benda; Emmanuelle Comets; Simon Day; Alex Dmitrienko; Alexandra Graf; Burak Kürsad Günhan; Siew Wan Hee; Frederike Lentz; Jason Madan; Frank Miller; Thomas Ondra; Michael Pearce; Christian Röver; Artemis Toumazi; Steffen Unkel; Moreno Ursino; Gernot Wassmer; Nigel Stallard
Journal:  Orphanet J Rare Dis       Date:  2018-10-25       Impact factor: 4.123

  3 in total

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